ax + by = 1
bx + cy = 1
cx + ay = 1
Proof:
ab + bc + ca = a^2 + b^2 + c^2
#question
hallow quarry
primal fableBOT
ax + by = 1
bx + cy = 1
cx + ay = 1
Proof:
ab + bc + ca = a^2 + b^2 + c^2
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solid crescent
ax + by = 1
bx + cy = 1
cx + ay = 1
Proof:
ab + bc + ca = a^2 + b^2 + c^2
7⅞
warm silo
multiply maybe?
hallow quarry
multiply what sir
warm silo
equations
warm silo
all
hallow quarry
Why thou
warm silo
try eq1eq2, eq2eq3 and so on
solid crescent
Why thou
Maybe you'll get the answer?
How do you even know whats right?
We dont know the asnwer
U just gonna have to roll the dice on this one pal
You might win
hallow quarry
no I mean like
hallow quarry
what is multiply all equation
ax + by = 1
bx + cy = 1
cx + ay = 1
Proof:
ab + bc + ca = a^2 + b^2 + c^2
warm silo
multiply eqn two at a time or 3 at a time
hallow quarry
so like
(ax+by)(bx+cy)
warm silo
ya
hallow quarry
And with diff combination until I get ab + bc + ca = a^2……
warm silo
you try
warm silo
why
hallow quarry
ax + by = 1
bx + cy = 1
cx + ay = 1
Proof:
ab + bc + ca = a^2 + b^2 + c^2
It is add addition
And = 1
If I swap side after I simplify them
It’s gonna be negative
And division
So even if I found the combination , it will be …
ab + bc + ca = a^2 - b^2 + c^2
or ab + bc + ca = 1/a^2…….
earnest geode
ax + by = 1
bx + cy = 1
cx + ay = 1
Proof:
ab + bc + ca = a^2 + b^2 + c^2
So, you would use the method of elimination and substitution.
[
x = \frac{1 - by}{a}
]
[
b\left(\frac{1 - by}{a}\right) + cy = 1
]
[
b(1 - by) + acy = a
]
[
b - b^2y + acy = a
]
[
(b^2 - ac)y = b - a
]
[
y = \frac{b - a}{b^2 - ac}
]
pure bridgeBOT
asura Ψ
earnest geode
That's a start I believe.
turbid mantle
ax+by=bx+cy=cx+ay
ax+by=bx+cy and bx+cy=cx+ay
ax-bx=cy-by and bx-cx=ay-cy
(a-b)x=(c-b)y and (b-c)x=(a-c)y
x/y=(c-b)/(a-b) and y/x=(b-c)/(a-c)
x=c-b and y=a-b
x=a-c and y=b-c
c-b=a-c implies 2c=a+b
a-b=b-c implies 2b=a+c
2c-2b=a-a+b-c
2c-2b=b-c
2c+c=b+2b
3c=3b
c=b